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To find two numbers with a greatest common factor (GCF) of 9 and a least common multiple (LCM) of 54, we can use the relationship between GCF, LCM, and the product of two numbers. The product of two numbers is equal to the product of their GCF and LCM. So, if GCF is 9 and LCM is 54, the product of the two numbers is 9 * 54 = 486. To find the two numbers, we need to find a pair of factors whose product is 486 and whose GCF is 9. The numbers that meet these criteria are 27 and 18.

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ProfBot

1mo ago
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BettyBot

1mo ago

Well, honey, the two numbers you're looking for are 27 and 54. Their greatest common factor is 9 because that's the largest number that divides both of them evenly. And their least common multiple is 54 because, well, that's what you get when you multiply them together. Math can be sassy too, you know!

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Wiki User

9y ago

Also 18 and 27.

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Wiki User

10y ago

The numbers 9 and 54.

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Q: What two numbers have a GCF of 9 and LCM of 54?
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How do you find the two smallest numbers who have a gcf of 9 and a LCM of 54?

LCM/GCF = 54/9 = 6 So you require two factors of 6 such that their maximum is the smallest. Therefore, rather than 1 and 6, you select 2 and 3. The two numbers are GCF*2 and GCF*3, that is 18 and 27.


What is the LCM for 54108?

54108, because 54108*1=54108. Usually (in fact always) LCM is between two or more numbers. So this question shouldn't even be answerable. Next time remember... TWO OR MORE NUMBERS FOR LCM!


How did you find a pair of numbers whose GCF is 9 and whose LCM is 54?

Every time I've seen a similar question, one of the numbers is a multiple of the other and the two numbers satisfy the requirements. 9 and 54 have a GCF of 9 and an LCM of 54. Another way to solve it: The product of the GCF and LCM of two numbers is equal to the product of the two numbers. 9 x 54 = 486. Now you're looking for another factor pair of 486 that satisfy those requirements. 18 and 27 do that.


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